Macroeconomics
Quantity Theory of Money
let $m$ = money, $v$ = money velocity, $p$ = price levels for goods and services, and for $y$ = real goods and services. Then:
$m * v = p * y$
Is it relevant? Here are modern contributions:
This mathematical framework took two alternative forms, namely
(1) Irving Fisher’s famous equation of exchange,
$MV = PT$
where $M$ is the stock of money, $V$ is velocity of circulation, $P$ is the price level, and $T$ is the physical volume of market transactions; and,
(2) the celebrated Cambridge cash balance equation,
$M = kPy$
where $M$ is the stock of money in circulation, $k$ is the desired cash balance ratio, i.e., the ratio of the nominal money supply to nominal income, $P$ is the price level of the national product, and $y$ is real national income or the national product valued at constant prices.
Economic Lessons from Japan
- 1985, Japan has finally recovered from impacts of WW2
The Plaza Accord
- Preface: Japan was sustaining XX% growth, but this was weaning off and the US was concerned by competition from West Germany and Japan, however mutual trade war was not beneficial
- Solution: Artificially lower the value of the US Dollar relative to the currencies of West Germany and Japan
Types of Goods
- Veblen Goods: Consumption increases demand